Coronavirus Protection: Swiss Cheese Model
Calculate and visualize cumulative infection protection using the epidemiological Swiss Cheese Model. Analyze mask, ventilation, and vaccine efficacies.
Active Defense Layers Summary
About
The Swiss Cheese Model of pandemic defense emphasizes that no single intervention is impervious to failure. Each protective measure represents a layer of defense with intrinsic flaws or limitations. By stacking multiple independent, imperfect layers, the cumulative probability of transmission is significantly reduced.
This tool analyzes estimated risk reduction parameters for respiratory pathogens. It relies on the mathematical principle of joint probability, multiplying the residual risk of each sequential barrier. For example, combining a 65% effective surgical mask with 70% effective ventilation yields a higher total defense than either intervention alone.
Formulas
Cumulative protection is calculated by determining the probability that a pathogen successfully bypasses all applied defensive layers, and subtracting that value from 1. This assumes each layer acts independently.
Where:
Ptotal = Cumulative protection probability (Percentage)
n = Total number of active protective layers
Ei = Efficacy coefficient of intervention i (0.0 to 1.0)
Reference Data
| Intervention Category | Measure | Estimated Risk Reduction (E) |
|---|---|---|
| Masks & Respirators | Cloth Mask | 0.30 − 0.40 |
| Masks & Respirators | Surgical Mask | 0.60 − 0.70 |
| Masks & Respirators | N95 / FFP2 / FFP3 | 0.90 − 0.95 |
| Ventilation | Open Windows (Moderate) | 0.30 − 0.50 |
| Ventilation | HVAC + HEPA (Excellent) | 0.70 − 0.90 |
| Physical Distancing | Basic (> 1m) | 0.40 − 0.60 |
| Physical Distancing | Strict (> 2m) | 0.70 − 0.80 |
| Testing | Rapid Antigen (Immediate) | 0.70 − 0.85 |